Shows security against unentangled attacks
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Considers a generalisation where the input qubits are eigenstates of a $\mathbb{C}^2$ projector chosen uniformly at random. Shows that no finite-dimensional resource state can perfectly attack this protocol
Considers QPV in higher dimensions carefully and shows unconditional security in the random oracle model
Improved analysis of how to use QPV to provide the authentication within QKD
Provides a general attack on QPV using an exponential amount of pre-shared EPR pairs in the number of T-gates or T-depth based on the circuit decomposition of the task unitary into Clifford+T gates